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Advances in Cryptology — CRYPTO 2000
A Practical and Provably Secure Coalition-Resistant Group Signature Scheme
other
Author(s):
Giuseppe Ateniese
,
Jan Camenisch
,
Marc Joye
,
Gene Tsudik
Publication date
(Online):
August 11 2000
Publisher:
Springer Berlin Heidelberg
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Collision-Free Accumulators and Fail-Stop Signature Schemes Without Trees
Niko Barić
,
Birgit Pfitzmann
(1997)
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Proving in Zero-Knowledge that a Number is the Product of Two Safe Primes
Jan Camenisch
,
Markus Michels
(1999)
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Identity escrow
Joe Kilian
,
Erez Petrank
(1998)
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Book Chapter
Publication date (Print):
2000
Publication date (Online):
August 11 2000
Pages
: 255-270
DOI:
10.1007/3-540-44598-6_16
SO-VID:
ab39937d-13f5-460c-8bc3-6fd36e613b69
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Book chapters
pp. 1
The XTR Public Key System
pp. 20
A Chosen-Ciphertext Attack against NTRU
pp. 55
Reducing the Servers Computation in Private Information Retrieval: PIR with Preprocessing
pp. 74
Parallel Reducibility for Information-Theoretically Secure Computation
pp. 93
Optimistic Fair Secure Computation
pp. 112
A Cryptographic Solution to a Game Theoretic Problem
pp. 131
Differential Fault Attacks on Elliptic Curve Cryptosystems
pp. 147
Quantum Public-Key Cryptosystems
pp. 197
CBC MACs for Arbitrary-Length Messages: The Three-Key Constructions
pp. 229
On the Exact Security of Full Domain Hash
pp. 236
Timed Commitments
pp. 255
A Practical and Provably Secure Coalition-Resistant Group Signature Scheme
pp. 271
Provably Secure Partially Blind Signatures
pp. 300
Fast Correlation Attacks through Reconstruction of Linear Polynomials
pp. 333
Long-Lived Broadcast Encryption
pp. 359
The Security of All-or-Nothing Encryption: Protecting against Exhaustive Key Search
pp. 376
On the Round Security of Symmetric-Key Cryptographic Primitives
pp. 413
Efficient Non-malleable Commitment Schemes
pp. 432
Improved Non-committing Encryption Schemes Based on a General Complexity Assumption
pp. 482
Linking Classical and Quantum Key Agreement: Is There “Bound Information”?
pp. 515
Nonlinearity Bounds and Constructions of Resilient Boolean Functions
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